296edo

From Xenharmonic Wiki
Revision as of 02:08, 5 July 2011 by Wikispaces>genewardsmith (**Imported revision 240005561 - Original comment: **)
Jump to navigation Jump to search

IMPORTED REVISION FROM WIKISPACES

This is an imported revision from Wikispaces. The revision metadata is included below for reference:

This revision was by author genewardsmith and made on 2011-07-05 02:08:23 UTC.
The original revision id was 240005561.
The revision comment was:

The revision contents are below, presented both in the original Wikispaces Wikitext format, and in HTML exactly as Wikispaces rendered it.

Original Wikitext content:

The //296 equal temperament// divides the octave into 296 equal parts of 4.054 cents each. In the 5-limit, it not only tempers out the semicomma of 5-limit orwell (orson) temperament, 2109375/2097152, it also provides its [[optimal patent val]], and tempers out the minortone comma, |-16 35 -17>. It is also an interesting temperament in higher limits, being distinctly consistent through to the 15-limit. In the 7-limit it tempers out 4375/4374 and 16875/16807, supporting 7-limit [[Ragismic microtemperaments#Octoid|octoid temperament]]. In the 11-limit, it tempers out 1375/1372, 6250/6237, 540/539, 4000/3993 and 3205/3024, and in the 13-limit 625/624, 729/728, 1575/1573, 1716/1715, 2080/2079, so that it also supports the 11- and 13-limit versions of octoid.

296 is divisible by 2, 4, 8, 37, 74 and 148.

Original HTML content:

<html><head><title>296edo</title></head><body>The <em>296 equal temperament</em> divides the octave into 296 equal parts of 4.054 cents each. In the 5-limit, it not only tempers out the semicomma of 5-limit orwell (orson) temperament, 2109375/2097152, it also provides its <a class="wiki_link" href="/optimal%20patent%20val">optimal patent val</a>, and tempers out the minortone comma, |-16 35 -17&gt;. It is also an interesting temperament in higher limits, being distinctly consistent through to the 15-limit. In the 7-limit it tempers out 4375/4374 and 16875/16807, supporting 7-limit <a class="wiki_link" href="/Ragismic%20microtemperaments#Octoid">octoid temperament</a>. In the 11-limit, it tempers out 1375/1372, 6250/6237, 540/539, 4000/3993 and 3205/3024, and in the 13-limit 625/624, 729/728, 1575/1573, 1716/1715, 2080/2079, so that it also supports the 11- and 13-limit versions of octoid.<br />
<br />
296 is divisible by 2, 4, 8, 37, 74 and 148.</body></html>